Triangle de Sierpiński (Catalan Wikipedia)

Analysis of information sources in references of the Wikipedia article "Triangle de Sierpiński" in Catalan language version.

refsWebsite

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2^nd place

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2^nd place

742^nd place

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low place

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513^th place

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1paulbourke.net

low place

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3,479^th place

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6^th place

29^th place

archive.org

Falconer, Kenneth. Fractal geometry: mathematical foundations and applications. Chichester: John Wiley, 1990, p. 120. ISBN 978-0-471-92287-2.

arxiv.org

Michael Barnsley (2003), "V-variable fractals and superfractals", arΧiv:math/0312314

doi.org

dx.doi.org

Bilotta, Eleonora; Pantano, Pietro «Emergent patterning phenomena in 2D cellular automata». Artificial Life, 11, 3, Summer 2005, p. 339–362. DOI: 10.1162/1064546054407167.
Khovanova, Tanya; Nie, Eric; Puranik, Alok «The Sierpinski Triangle and the Ulam-Warburton Automaton». Math Horizons, 23, 1, 2014, p. 5–9. DOI: 10.4169/mathhorizons.23.1.5.
Romik, Dan «Shortest paths in the Tower of Hanoi graph and finite automata». SIAM Journal on Discrete Mathematics, 20, 3, 2006, p. 610–62. DOI: 10.1137/050628660.

google.cat

books.google.cat

Stewart, Ian. How to Cut a Cake: And other mathematical conundrums. Oxford University Press, 2006, p. 145. ISBN 9780191500718.
Helmberg, Gilbert. Getting Acquainted with Fractals. Walter de Gruyter, 2007, p. 41. ISBN 9783110190922.

johndcook.com

John D. Cook, "The chaos game and the Sierpinski triangle" (2017), John D. Cook Consulting (Blog)

maa.org

Shannon & Bardzell, Kathleen & Michael. «Patterns in Pascal's Triangle - with a Twist - First Twist: What is It?». [Consulta: 29 març 2015].

oeis.org

Podeu veure la successió corresponent a les columnes interpretades com a nombres binaris a l'OEIS A001317

paulbourke.net

Roger Bagula & Paul Bourke, "A Second Level Sierpinski from A Pascal's Triangle Sum Modulo Program" (1998)

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Rule 90." From MathWorld--A Wolfram Web Resource.